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Questions and Answers
Microphotonics matrix formalisms describe a simple mathematical language for the description of complex optical systems in the ________ domain
Microphotonics matrix formalisms describe a simple mathematical language for the description of complex optical systems in the ________ domain
frequency
The operation of optical systems is translated to ________-matrix multiplications
The operation of optical systems is translated to ________-matrix multiplications
vector
ALL linear time-invariant passive optical systems can be described in the language of ________-matrix multiplication
ALL linear time-invariant passive optical systems can be described in the language of ________-matrix multiplication
vector
Vector-matrix multiplication is one of the most widely used tools for information processing in ________ and ________
Vector-matrix multiplication is one of the most widely used tools for information processing in ________ and ________
There is a growing trend to build optical systems on a chip that perform vector-matrix ________
There is a growing trend to build optical systems on a chip that perform vector-matrix ________
The intensity of a wave is proportional to the ________.
The intensity of a wave is proportional to the ________.
______ are represented as: $
abla \times \mathbf{H} = \frac{\partial\mathbf{D}}{\partial t}$ and $
abla \times \mathbf{E} = -\frac{\partial\mathbf{B}}{\partial t}$
______ are represented as: $ abla \times \mathbf{H} = \frac{\partial\mathbf{D}}{\partial t}$ and $ abla \times \mathbf{E} = -\frac{\partial\mathbf{B}}{\partial t}$
The constitutive law for the ______ ($\mathbf{D}$) is given by: $\mathbf{D} = \varepsilon\mathbf{E} + \mathbf{P}$
The constitutive law for the ______ ($\mathbf{D}$) is given by: $\mathbf{D} = \varepsilon\mathbf{E} + \mathbf{P}$
The ______, representing power density, is given by: $\mathbf{\mathbf{S}} = \mathbf{E} \times \mathbf{H}$
The ______, representing power density, is given by: $\mathbf{\mathbf{S}} = \mathbf{E} \times \mathbf{H}$
The phase relationship between the electric field ($\mathbf{E}$) and magnetic field ($\mathbf{H}$) in ______ is described by: $\mathbf{k} \perp \mathbf{E}_M \perp \mathbf{H}_M$
The phase relationship between the electric field ($\mathbf{E}$) and magnetic field ($\mathbf{H}$) in ______ is described by: $\mathbf{k} \perp \mathbf{E}_M \perp \mathbf{H}_M$
In the context of optical computing, the complex amplitude of a monochromatic wave is represented as:
In the context of optical computing, the complex amplitude of a monochromatic wave is represented as:
According to Maxwell's equations in a medium with no free charges, which of the following statements is true?
According to Maxwell's equations in a medium with no free charges, which of the following statements is true?
What are the solutions for the electric and magnetic fields in uniform linear media with dielectric constant 𝜀 and magnetic permeability µ?
What are the solutions for the electric and magnetic fields in uniform linear media with dielectric constant 𝜀 and magnetic permeability µ?
What is the phase relationship between E- and H-fields in orthogonal waveguide modes?
What is the phase relationship between E- and H-fields in orthogonal waveguide modes?
What can be achieved by requiring the e and h mode fields to be normalized to unit power in lossless waveguides?
What can be achieved by requiring the e and h mode fields to be normalized to unit power in lossless waveguides?
What is the primary purpose of the microphotonics matrix formalisms chapter?
What is the primary purpose of the microphotonics matrix formalisms chapter?
What can be concluded about the relevance of vector-matrix multiplication?
What can be concluded about the relevance of vector-matrix multiplication?
How are ALL linear time-invariant passive optical systems described in the microphotonics matrix formalisms?
How are ALL linear time-invariant passive optical systems described in the microphotonics matrix formalisms?
What is the phase relationship between the electric field ($ extbf{E}$) and magnetic field ($ extbf{H}$) in a specific scenario?
What is the phase relationship between the electric field ($ extbf{E}$) and magnetic field ($ extbf{H}$) in a specific scenario?
How are the constitutive law for the displacement field ($ extbf{D}$) and the representations for Maxwell's equations related?
How are the constitutive law for the displacement field ($ extbf{D}$) and the representations for Maxwell's equations related?
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